Publications

2021

1. OG6

   Supersingular O’Grady varieties of dimension six

   Fu, Lie, Li, Zhiyuan, and Zou, Haitao

   International Mathematics Research Notices 2021

   arXiv Bib DOI PDF

   @article{FLZ20,
     abbr = {OG6},
     bibtex_show = {false},
     title = {Supersingular O’Grady varieties of dimension six},
     issn = {1687-0247},
     url = {http://dx.doi.org/10.1093/imrn/rnaa349},
     doi = {10.1093/imrn/rnaa349},
     arxiv = {arXiv:2009.10959},
     journal = {International Mathematics Research Notices},
     publisher = {Oxford University Press (OUP)},
     author = {Fu, Lie and Li, Zhiyuan and Zou, Haitao},
     year = {2021},
     month = feb,
     selected = {true},
     pdf = {OG6.pdf}
   }

2. derivedisog

   Derived isogenies and isogenies for abelian surfaces

   Li, Zhiyuan, and Zou, Haitao

   2021

   arXiv Bib PDF

   @article{LZ21b,
     abbr = {derivedisog},
     bibtex_show = {false},
     title = {Derived isogenies and isogenies for abelian surfaces},
     author = {Li, Zhiyuan and Zou, Haitao},
     note = {To appear in Algebra & Number Theory},
     arxiv = {arXiv:2108.08710},
     month = aug,
     year = {2021},
     selected = {true},
     pdf = {derivedab_final.pdf}
   }

2022

1. shafarevich

   Unpolarized Shafarevich conjectures for hyper-Kähler varieties

   Fu, Lie, Li, Zhiyuan, Takamatsu, Teppei, and Zou, Haitao

   2022

   arXiv Bib PDF

   @article{FLTZ22,
     abbr = {shafarevich},
     bibtex_show = {false},
     title = {Unpolarized Shafarevich conjectures for hyper-Kähler varieties},
     author = {Fu, Lie and Li, Zhiyuan and Takamatsu, Teppei and Zou, Haitao},
     note = {To appear in Algebraic Geometry (2026)},
     arxiv = {arXiv:2203.10391},
     year = {2022},
     month = mar,
     additional_info = {accepted version},
     selected = {true},
     pdf = {shafarevich.pdf}
   }

2023

1. FMabelian

   A note on Fourier-Mukai partners of abelian varieties over positive characteristic fields

   Li, Zhiyuan, and Zou, Haitao

   Kyoto J. Math. 2023

   arXiv Bib DOI PDF

   @article{LZ21a,
     abbr = {FMabelian},
     bibtex_show = {false},
     author = {Li, Zhiyuan and Zou, Haitao},
     title = {A note on {F}ourier-{M}ukai partners of abelian varieties over
                   positive characteristic fields},
     journal = {Kyoto J. Math.},
     fjournal = {Kyoto Journal of Mathematics},
     volume = {63},
     year = {2023},
     month = nov,
     number = {4},
     pages = {893--913},
     issn = {2156-2261,2154-3321},
     mrclass = {14F08 (14K05)},
     mrnumber = {4643008},
     mrreviewer = {Adrian\ Langer},
     doi = {10.1215/21562261-2023-0008},
     url = {https://doi.org/10.1215/21562261-2023-0008},
     arxiv = {2107.05404},
     eprint = {2107.05404},
     archiveprefix = {arXiv},
     primaryclass = {math.AG},
     selected = {true},
     pdf = {FMabelian.pdf}
   }

2024

2025

1. PointedShaf

   Finiteness of pointed families of symplectic varieties: a geometric Shafarevich conjecture

   Fu, Lie, Li, Zhiyuan, Takamatsu, Teppei, and Zou, Haitao

   2025

   arXiv Bib PDF

   @article{FLTZ23,
     abbr = {PointedShaf},
     bibtex_show = {true},
     title = {Finiteness of pointed families of symplectic varieties: a geometric Shafarevich conjecture},
     author = {Fu, Lie and Li, Zhiyuan and Takamatsu, Teppei and Zou, Haitao},
     arxiv = {arXiv:2505.15295},
     year = {2025},
     month = may,
     selected = {true},
     pdf = {PointedShaf.pdf}
   }

2. NagaiConj

   Arithmetic monodromy of hyper-Kähler varieties over p-adic fields

   Ito, Kazuhiro, Ito, Tetsushi, Koshikawa, Teruhisa, Takamatsu, Teppei, and Zou, Haitao

   2025

   arXiv Bib PDF

   @article{IIKTZ25,
     abbr = {NagaiConj},
     bibtex_show = {false},
     title = {Arithmetic monodromy of hyper-Kähler varieties over p-adic fields},
     author = {Ito, Kazuhiro and Ito, Tetsushi and Koshikawa, Teruhisa and Takamatsu, Teppei and Zou, Haitao},
     arxiv = {arXiv:2507.13713},
     year = {2025},
     month = jul,
     selected = {true},
     pdf = {padicNagai.pdf}
   }

2026